Abstract
It is found that the radius of a stable strangelet decreases as the temperature increases in a quark mass density-dependent model. To overcome this difficulty, we extend this model to a quark mass density- and temperature-dependent model in which the vacuum energy density at zero baryon density limit B depends on temperature. An ansatz which reads B = B0[1 − a(T/Tc) + b(T/Tc)2] is introduced and the regions for the best choice of the parameters are studied.